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On 2-signalizers of finite simple groups. (Russian)
A. S. Kondrat'ev, V. D. Mazurov,
Internat. Seminar on Group Theory, Abst., Ekaterinburg (2001), 109-112.
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On Frobenius groups generated by quadratic elements. (Russian)
A. Kh. Zhurtov, V. D. Mazurov,
Internat. Seminar on Group Theory, Abst., Ekaterinburg (2001), 77-81.
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About a group that acts freely on an abelian group.
V. D. Mazurov, V. A. Churkin,
Sib. Math. J., 42, N4 (2001), 748-750.
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On groups acting freely on abelian groups.
V. D. Mazurov,
Ukrainian Math. Congress - 2001, Section 1. Algebra and Number Theory, Abst., Kiev (2001), 34.
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On Frobenius groups generated by quadratic elements.
V. D. Mazurov, A. Kh. Zhurtov,
3rd Internat. Alg. Conf. in Ukraine, Abst., Sumy (2001), 75-76.
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Automorphism groups of abelian groups generated by two quadratic automorphisms.
V. D. Mazurov, E. N. Makarenko,
3rd Internat. Alg. Conf. in Ukraine, Abst., Sumy (2001), 74-75.
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On recognizability of finite simple groups S4(q) by their element orders.
V. D. Mazurov,
3rd Internat. Alg. Conf. in Ukraine, Abst., Sumy (2001), 73-74.
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On groups acting freely on abelian groups.
V. D. Mazurov, V. A. Churkin,
3rd Internat. Alg. Conf. in Ukraine, Abst., Sumy (2001), 26-27.
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The classification of finite simple groups (a legend or a fact?) (Russian)
V. D. Mazurov,
Modern Natural Science. Encyclopedia, Vol. 3. Mathematics and Mechanics, Moscow (1999-2000), 23-26.
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On periodic groups with prescribed orders of elements.
V. D. Mazurov,
Internat. Alg. Seminar dedicated to the 70th anniv. of the MSU seminar founded by O. Yu. Schmidt, Abst., Moscow (2000), 81.
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On periodic groups with prescribed orders of elements.
V. D. Mazurov, A. Kh. Zhurtov,
Proc. Internat. Conf. "Low-Dimensional Topology and Combinatorial Group Theory" (Chelyabinsk, 1999),
Inst. Math. of the National Acad. of Sciences of Ukraine, Kiev (2000), 244-260.
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Recognition of finite simple groups L3(2m) and U3(2m) by their element orders.
V. D. Mazurov, M. C. Xu, H. P Cao,
Algebra and Logic, 39, N5 (2000), 324-334.
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On 2-signalizers of finite simple groups.
A. S. Kondratiev, V. D. Mazurov,
"Logic and Applications", Proc. of Internat. Conf. in Honor of the 70th Birthday of Yu. L. Ershov, Novosibirsk (2000), 119.
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Groups of period 60 with prescribed orders of elements.
V. D. Mazurov,
Algebra and Logic, 39, N3 (2000), 189-198.
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Recognition of alternating groups of prime degree from their element orders.
A. S. Kondrat'ev, V. D. Mazurov,
Sib. Math. J., 41, N2 (2000), 294-302.
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On infinite groups with abelian centralizers of involutions.
V. D. Mazurov,
Algebra and Logic, 39, N1 (2000), 42-49.
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On groups with small orders of elements.
N. D. Gupta, V. D. Mazurov,
Bull. Austral. Math. Soc., 60, N2 (1999), 197-205.
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The Kourovka Notebook. Unsolved problems in group theory. 14th augm. ed.
V. D. Mazurov (ed.), E. I. Khukhro (ed.),
Sobolev Inst. Mat., Novosibirsk (1999), 125 p.
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Groups whose elements have given orders.
V. D. Mazurov, W. Shi
"Groups St. Andrews 1997 in Bath, Vol. II", Lond. Math. Soc. Lect. Note Ser., 261 (1999), 532–537.
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Element orders in coverings of symmetric and alternating groups.
A. V. Zavarnitsin, V. D. Mazurov,
Algebra and Logic, 38, N3 (1999), 159-170.
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On the recognition of the finite simple groups L2(2m) in the class of all groups.
A. Kh. Zhurtov, V. D. Mazurov,
Sib. Math. J., 40, N1 (1999), 62-64.
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Intersections of Sylow subgroups in finite groups.
V. I. Zenkov, V. D. Mazurov,
"The atlas of finite groups: ten years on", Lond. Math. Soc. Lect. Note Ser., 249 (1998), 191–197.
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Characterizations of finite groups by the set of orders of their elements.
V. D. Mazurov,
Proc. of the Second Asian Math. Conf. (Nakhon Ratchasima), World Sci. Publ., (1998), 173-176.
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The number of q-ary words with restrictions on the length of a maximal run.
A. V. Kostochka, V. D. Mazurov, L. Ya. Savel'ev,
Discrete Math. Appl., 8, N2 (1998), 109–118.
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Recognition of the finite simple groups. (Russian)
V. D. Mazurov,
Internat. Conf. "Combinatorial and Computational Methods in Mathematics", Abst., Omsk (1998), 94-97.
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Recognizing the finite simple groups L2(2m) in the class of all groups. (Russian)
A. Kh. Zhurtov, V. D. Mazurov,
Internat. Conf. "Combinatorial and Computational Methods in Mathematics", Abst., Omsk (1998), 66-68.
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A note to the characterization of sporadic simple groups.
V. D. Mazurov, W. Shi
Algebra Colloq., 5, N3 (1998), 285-288.
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Recognition of finite groups by the set of orders of their elements.
V. D. Mazurov,
Algebra and Logic, 37, N6 (1998), 371-379.
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On recognition of finite groups by the set of their element orders. (Russian)
V. D. Mazurov,
Internat. Group Theory Conf. dedicated to S. N. Chernikov, Abst., Perm (1997), 37.
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On element orders in extensions of alternating groups. (Russian)
A. V. Zavarnitsine, V. D. Mazurov,
Internat. Alg. Conf. dedicated to D. K. Faddeev, Abst., Saint Petersburg (1997), 200-201.
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On finite groups that are recognizable by the set of orders of their elements. (Russian)
V. D. Mazurov,
Internat. Alg. Conf. dedicated to D. K. Faddeev, Abst., Saint Petersburg (1997), 238-239.
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Finite groups with large automizers for their nonabelian subgroups.
M. Deaconescu, V. D. Mazurov,
Arch. Math., 69, N6 (1997), 441-444.
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Recognition of finite nonsimple groups by the set of orders of their elements.
V. D. Mazurov,
Algebra and Logic, 36, N3 (1997), 182-192.
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A characterization of finite groups by sets of the orders of their elements.
V. D. Mazurov,
Algebra and Logic, 36, N1 (1997), 23-32.
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On the Hall Dπ-property for finite groups.
V. D. Mazurov, D. O. Revin,
Sib. Math. J., 38, N1 (1997), 106-113.
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On sharply 2-transitive groups.
V. D. Mazurov,
Sib. Adv. Math., 7, N3 (1997), 91-97.
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Recognizing of finite groups by the set of orders of their elements.
V. D. Mazurov,
1st Congress of Mathematicians of Kazakhstan, Abst., Shymkent (1996), 183-184.
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On finite groups that admit an automorphism of prime order whose fixed points are central.
V. D. Mazurov, T. L. Nedorezov,
Algebra and Logic, 35, N6 (1996), 392-397.
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Questions of algebra and logic. (Russian)
Yu. L. Ershov (ed.), V. D. Mazurov (ed.),
Trudy Inst. Mat. Im. S. L. Soboleva SO RAN, 30, Izdat. Inst. Mat. SO RAN, Novosibirsk (1996), 192 p.
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The intersection of Sylow subgroups in finite groups.
V. I. Zenkov, V. D. Mazurov,
Algebra and Logic, 35, N4 (1996), 236-240.
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Actions of finite groups on free groups.
V. D. Mazurov,
Conf. on Alg. and Discr. Math., Group theory: finite to infinite, Italy, Abst., Castelvecchio Pascoli (1996), 32.
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On solvability of the finite groups that have an automorphism of prime order with central fixed points. (Russian)
V. D. Mazurov, T. L. Nedorezov,
2nd Siberian Congress on Applied and Industrial Math. (INPRIM-96), Abst., Novosibirsk (1996), 192.
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Recognition of nonsimple groups by the set of their element orders. (Russian)
V. D. Mazurov,
2nd Siberian Congress on Applied and Industrial Math. (INPRIM-96), Abst., Novosibirsk (1996), 192.
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On the intersection of Sylow subgroups in finite groups. (Russian)
V. I. Zenkov, V. D. Mazurov,
2nd Siberian Congress on Applied and Industrial Math. (IMPRIM-96), Abst., Novosibirsk (1996), 190-191.
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Recognizing of finite groups by the set of orders of their elements.
V. D. Mazurov,
Beijing Internat. Symp. on Group Theory, Capital Normal Univ., Beijing (1996), 12–13.
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